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Abstract
The multi-item Capacitated Lot-sizing problem with Setup Times (CLST) is
an important problem from both a theoretical and a practical perspective. This
talk is part of a research stream that studies two-period relaxations of CLST.
We present computational experiments that investigate the strength of valid
inequalities that are derived from two-period relaxations. Four families of valid
inequalities are considered, all of which are generalisations of cover inequalities,
as described in Padberg et al. We present a numerical study in which we
compare the strength of these inequalities with the (l, S) inequalities of Barany
et al. We find that, for certain instances, some families are very efficient,
and are able to improve the lower bound by a great margin.
an important problem from both a theoretical and a practical perspective. This
talk is part of a research stream that studies two-period relaxations of CLST.
We present computational experiments that investigate the strength of valid
inequalities that are derived from two-period relaxations. Four families of valid
inequalities are considered, all of which are generalisations of cover inequalities,
as described in Padberg et al. We present a numerical study in which we
compare the strength of these inequalities with the (l, S) inequalities of Barany
et al. We find that, for certain instances, some families are very efficient,
and are able to improve the lower bound by a great margin.
Original language | English |
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Pages | 111-115 |
Number of pages | 5 |
Publication status | Published - 24 Aug 2015 |
Event | International Workshop on Lot-Sizing - University of Montreal, HEC, Montreal, Canada Duration: 24 Aug 2015 → 26 Aug 2015 http://www.emse.fr/~absi/IWLS2015/ |
Conference
Conference | International Workshop on Lot-Sizing |
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Abbreviated title | IWLS 2015 |
Country/Territory | Canada |
City | Montreal |
Period | 24/08/15 → 26/08/15 |
Internet address |
Keywords
- lot-sizing problems
- big-bucket capacities
- nonzero setup times
- polyhedral structure
- inequalities
- two-period relaxations
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Dive into the research topics of 'A computational study of two-period relaxations for lot-sizing problems with big-bucket capacities'. Together they form a unique fingerprint.Projects
- 1 Finished
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Multi-Item Production Planning: Theory, Computation and Practice
EPSRC (Engineering and Physical Sciences Research Council)
1/03/14 → 31/05/15
Project: Research